AddSpecialGapOfNumericalSemigroup 5.1-2AmbientNumericalSemigroupOfIdeal 7.1-5AnIrreducibleNumericalSemigroupWithFrobeniusNumber 6.1-4AperyListOfNumericalSemigroupAsGraph 3.1-7AperyListOfNumericalSemigroupWRTElement 3.1-6ArfNumericalSemigroupClosure 8.2-2AsGluingOfNumericalSemigroups 6.1-7BelongsToIdealOfNumericalSemigroup 7.1-7BelongsToNumericalSemigroup 2.2-6BettiElementsOfNumericalSemigroup 4.1-4BezoutSequence A.1-1BlowUpIdealOfNumericalSemigroup 7.1-14BlowUpOfNumericalSemigroup 7.1-17CanonicalIdealOfNumericalSemigroup 7.1-20CatenaryDegreeOfElementInNumericalSemigroup 9.1-8CatenaryDegreeOfNumericalSemigroup 9.1-7CeilingOfRational A.1-3ConductorOfNumericalSemigroup 3.2-3DecomposeIntoIrreducibles 6.1-6DeltaSetOfFactorizationsElementWRTNumericalSemigroup 9.1-5DifferenceOfIdealsOfNumericalSemigroup 7.1-11ElasticityOfFactorizationsElementWRTNumericalSemigroup 9.1-3ElasticityOfNumericalSemigroup 9.1-4EmbeddingDimensionOfNumericalSemigroup 3.1-3FactorizationsElementWRTNumericalSemigroup 9.1-1FirstElementsOfNumericalSemigroup 3.1-5FortenTruncatedNCForNumericalSemigroups 4.1-1FrobeniusNumber 3.2-2FrobeniusNumberOfNumericalSemigroup 3.2-1FundamentalGapsOfNumericalSemigroup 3.3-3GapsOfNumericalSemigroup 3.3-1GeneratorsOfIdealOfNumericalSemigroup 7.1-4GeneratorsOfIdealOfNumericalSemigroupNC 7.1-4GeneratorsOfNumericalSemigroup 3.1-2GeneratorsOfNumericalSemigroupNC 3.1-2GenusOfNumericalSemigroup 3.3-2GraphAssociatedToElementInNumericalSemigroup 4.1-3HilbertFunctionOfIdealOfNumericalSemigroup 7.1-13IdealOfNumericalSemigroup 7.1-1IntersectionIdealsOfNumericalSemigroup 7.1-21IntersectionOfNumericalSemigroups 5.1-3IrreducibleNumericalSemigroupsWithFrobeniusNumber 6.1-5IsACompleteIntersectionNumericalSemigroup 6.1-8IsAperyListOfNumericalSemigroup 2.2-4IsArfNumericalSemigroup 8.2-1IsBezoutSequence A.1-2IsGradedAssociatedRingNumericalSemigroupBuchsbaum C.1-1IsGradedAssociatedRingNumericalSemigroupCM 7.1-19IsGradedAssociatedRingNumericalSemigroupGorenstein C.1-4IsIdealOfNumericalSemigroup 7.1-2IsIrreducibleNumericalSemigroup 6.1-1IsMEDNumericalSemigroup 8.1-1IsModularNumericalSemigroup 2.2-1IsMonomialNumericalSemigroup 7.1-22IsMpureNumericalSemigroup C.1-2IsNumericalSemigroup 2.2-1IsNumericalSemigroupByAperyList 2.2-1IsNumericalSemigroupByFundamentalGaps 2.2-1IsNumericalSemigroupByGaps 2.2-1IsNumericalSemigroupByGenerators 2.2-1IsNumericalSemigroupByInterval 2.2-1IsNumericalSemigroupByMinimalGenerators 2.2-1IsNumericalSemigroupByOpenInterval 2.2-1IsNumericalSemigroupBySmallElements 2.2-1IsNumericalSemigroupBySubAdditiveFunction 2.2-1IsProportionallyModularNumericalSemigroup 2.2-1IsPseudoSymmetricNumericalSemigroup 6.1-3IsPureNumericalSemigroup C.1-3IsSaturatedNumericalSemigroup 8.3-1IsSubsemigroupOfNumericalSemigroup 2.2-5IsSymmetricNumericalSemigroup 6.1-2LengthsOfFactorizationsElementWRTNumericalSemigroup 9.1-2MaximalIdealOfNumericalSemigroup 7.1-16MaximumDegreeOfElementWRTNumericalSemigroup 9.1-6MEDNumericalSemigroupClosure 8.1-2MicroInvariantsOfNumericalSemigroup 7.1-18MinimalArfGeneratingSystemOfArfNumericalSemigroup 8.2-3MinimalGeneratingSystemOfIdealOfNumericalSemigroup 7.1-3MinimalGeneratingSystemOfNumericalSemigroup 3.1-2MinimalMEDGeneratingSystemOfMEDNumericalSemigroup 8.1-3MinimalPresentationOfNumericalSemigroup 4.1-2ModularNumericalSemigroup 2.1-2MultipleOfIdealOfNumericalSemigroup 7.1-9MultiplicityOfNumericalSemigroup 3.1-1NumericalSemigroup 2.1-1NumericalSemigroupByAperyList 2.1-4NumericalSemigroupByFundamentalGaps 2.1-4NumericalSemigroupByGaps 2.1-4NumericalSemigroupByGenerators 2.1-4NumericalSemigroupByInterval 2.1-4NumericalSemigroupByMinimalGenerators 2.1-4NumericalSemigroupByMinimalGeneratorsNC 2.1-4NumericalSemigroupByOpenInterval 2.1-4NumericalSemigroupBySmallElements 2.1-4NumericalSemigroupBySubAdditiveFunction 2.1-4NumericalSemigroupsWithFrobeniusNumber 5.2-2NumericalSemigroupsWithGenus 5.2-3OmegaPrimalityOfElementInNumericalSemigroup 9.1-11OmegaPrimalityOfNumericalSemigroup 9.1-12OverSemigroupsNumericalSemigroup 5.2-1ProportionallyModularNumericalSemigroup 2.1-3PseudoFrobeniusOfNumericalSemigroup 3.2-4QuotientOfNumericalSemigroup 5.1-4RandomListForNS B.1-2RandomListRepresentingSubAdditiveFunction B.1-5RandomModularNumericalSemigroup B.1-3RandomNumericalSemigroup B.1-1RandomProportionallyModularNumericalSemigroup B.1-4ReducedSetOfGeneratorsOfNumericalSemigroup 3.1-2ReductionNumberIdealNumericalSemigroup 7.1-15RemoveMinimalGeneratorFromNumericalSemigroup 5.1-1RepresentsGapsOfNumericalSemigroup 2.2-3RepresentsPeriodicSubAdditiveFunction A.2-1RepresentsSmallElementsOfNumericalSemigroup 2.2-2SaturatedNumericalSemigroupClosure 8.3-2SmallElementsOfIdealOfNumericalSemigroup 7.1-6SmallElementsOfNumericalSemigroup 3.1-4SpecialGapsOfNumericalSemigroup 3.3-4SubtractIdealsOfNumericalSemigroup 7.1-10SumIdealsOfNumericalSemigroup 7.1-8TameDegreeOfElementInNumericalSemigroup 9.1-10TameDegreeOfNumericalSemigroup 9.1-9TranslationOfIdealOfNumericalSemigroup 7.1-12TypeOfNumericalSemigroup 3.2-5
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